sort algorithms造句

• Bubble sort is a stable sort algorithm, like insertion sort.
• Merge sort algorithms typically require a time approximately proportional to.
• :: A natural sort algorithm ( the excel like results ) would be an ideal solution.
• For these reasons many modern algorithm textbooks avoid using the bubble sort algorithm in favor of insertion sort.
• :I wonder if it might be worth implementing a more generalized sort algorithm that gives Excel-like results.
• Thus, the performance of existing sort algorithms can be improved by taking into account the existing order in the input.
• In the merge sort algorithm, this subroutine is typically used to merge two sub-arrays, of a single array.
• In July of that year he published the shell sort algorithm and " The Share 709 System : A Cooperative Effort ".
• Similarly, the merge sort algorithm sorts an unsorted list by dividing the list into halves and sorting these first before merging the results.
• The algorithm uses heuristic tests to determine whether each bin would be more efficiently sorted by spreadsort or some other classical sort algorithm, then recursively sorts the bin.
• The Intelligent Design Sort algorithm just says that information must already be sorted according to the will of a great unknowable being, instead of actually sorting the information.
• The number of comparisons that a comparison sort algorithm requires increases in proportion to n \ log ( n ), where n is the number of elements to sort.
• An early two-subproblem D & C algorithm that was specifically developed for computers and properly analyzed is the merge sort algorithm, invented by John von Neumann in 1945.
• This operation can be done in O ( n \ cdot \ log _ 2 n ) time, using for example merge sort, heap sort, or quick sort algorithms.
• :More links : Multiply and Surrender ( the " opposite " of Divide and Conquer ]; Inefficient sort algorithms .  talk ) 18 : 34, 4 December 2010 ( UTC)
• Different comparison sort algorithms can be compared using these metrics, but for useful comparison with non-comparison sorting algorithms, such as radix sort, a different metric must be used, and the set of elements must be restricted.
• An enhanced Merge Sort algorithm, with O ( n \ log n ) complexity, can be applied to compute the number of swaps, S ( y ), that would be required by a Bubble Sort to sort y _ i.
• A very simple random sort algorithm was proved by Sunter in 1977 which simply assigns a random number drawn from uniform distribution ( 0, 1 ) as key to each item, sorts all items using the key and selects the smallest k items.
• For comparison sort algorithms, which examine the input using only comparisons and modify it using only exchanges ( swaps ), the typical metric is either the number of element comparisons performed, the number of element exchanges performed, or the sum of these.
• Fibonacci numbers are used in a polyphase version of the merge sort algorithm in which an unsorted list is divided into two lists whose lengths correspond to sequential Fibonacci numbers  by dividing the list so that the two parts have lengths in the approximate proportion ?.